Multirate extrapolation methods for differential equations with different time scales

From MaRDI portal
Publication:678115

DOI10.1007/BF02684438zbMath0891.65083OpenAlexW1488765129MaRDI QIDQ678115

Christian Lubich, Christian Engstler

Publication date: 2 August 1998

Published in: Computing (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf02684438



Related Items

A second order multirate scheme for the evolutionary Stokes-Darcy model, Multirate timestepping for the incompressible Navier-Stokes equations in overlapping grids, Multirate linearly-implicit GARK schemes, MUR8: A multirate extension of the eighth-order Dormand-Prince method, A multirate time stepping strategy for stiff ordinary differential equations, Multirate Partially Explicit Scheme for Multiscale Flow Problems, Explicit Stabilized Multirate Method for Stiff Stochastic Differential Equations, Localized linear systems for fully implicit simulation of multiphase multicomponent flow in porous media, Multirate explicit Adams methods for time integration of conservation laws, Explicit stabilized multirate method for stiff differential equations, Coupled Multirate Infinitesimal GARK Schemes for Stiff Systems with Multiple Time Scales, On the effect of multirate co-simulation techniques in the efficiency and accuracy of multibody system dynamics, Extrapolated multirate methods for differential equations with multiple time scales, Inter/Extrapolation-Based Multirate Schemes: A Dynamic-Iteration Perspective, Multi-rate time integration on overset meshes, Design of High-Order Decoupled Multirate GARK Schemes, Multirate Numerical Integration for Stiff ODEs, On Extrapolated Multirate Methods, Multirate timestepping methods for hyperbolic conservation laws, Developments in Multirating for Coupled Systems, A posteriori analysis of a multirate numerical method for ordinary differential equations, Effects of a low frequency parametric excitation, Biorthogonal Rosenbrock-Krylov time discretization methods, A Class of Multirate Infinitesimal GARK Methods, Efficient simulation of a slow-fast dynamical system using multirate finite difference schemes, Implicit-explicit Runge-Kutta methods for computing atmospheric reactive flows, A multirate W-method for electrical networks in state-space formulation



Cites Work